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ORCIDMao-lin Liang 0001
Person information
- affiliation: Lanzhou University, School of Mathematics and Statistics, China
- affiliation: Tianshui Normal University, School of Mathematics and Statistics, China
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2020 – today
- 2024
[j10]Mao-lin Liang, Li-fang Dai, Ruijuan Zhao:
Iterative methods for solving tensor equations based on exponential acceleration. Numer. Algorithms 97(1): 29-49 (2024)- 2021
- [j9]Maolin Liang, Bing Zheng, Yutao Zheng
, Ruijuan Zhao:
A two-step accelerated Levenberg-Marquardt method for solving multilinear systems in tensor-train format. J. Comput. Appl. Math. 382: 113069 (2021) - 2020
- [j8]Ruijuan Zhao, Bing Zheng, Maolin Liang:
A new error bound for linear complementarity problems with weakly chained diagonally dominant B-matrices. Appl. Math. Comput. 367 (2020) - [j7]Ruijuan Zhao, Bing Zheng, Maolin Liang, Yangyang Xu:
A locally and cubically convergent algorithm for computing 𝒵-eigenpairs of symmetric tensors. Numer. Linear Algebra Appl. 27(3) (2020)
2010 – 2019
- 2019
- [j6]Maolin Liang, Bing Zheng:
Further results on Moore-Penrose inverses of tensors with application to tensor nearness problems. Comput. Math. Appl. 77(5): 1282-1293 (2019) - [j5]Maolin Liang, Bing Zheng, Ruijuan Zhao:
Alternating iterative methods for solving tensor equations with applications. Numer. Algorithms 80(4): 1437-1465 (2019) - 2015
- [j4]Li-fang Dai, Maolin Liang, Hong-Tao Fan:
A new generalized parameterized inexact Uzawa method for solving saddle point problems. Appl. Math. Comput. 265: 414-430 (2015) - 2013
- [j3]Li-fang Dai, Mao-lin Liang, Yong-hong Shen:
An Iterative Method for the Least-Squares Problems of a General Matrix Equation Subjects to Submatrix Constraints. J. Appl. Math. 2013: 697947:1-697947:11 (2013) - 2010
- [j2]Mao-lin Liang, Li-fang Dai:
The left and right inverse eigenvalue problems of generalized reflexive and anti-reflexive matrices. J. Comput. Appl. Math. 234(3): 743-749 (2010)
2000 – 2009
- 2007
- [j1]Mao-lin Liang, Chuan-hua You, Li-fang Dai:
An efficient algorithm for the generalized centro-symmetric solution of matrix equation A X B = C. Numer. Algorithms 44(2): 173-184 (2007)
Coauthor Index
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